Answer:
D All of these answers are correct.
Explanation:
Given that the corporation had 1,000,000 shares of $10 par value common stock outstanding. On March 31, the company declared a 20% stock dividend. Market value of the stock was $18/share. As a result of this event
Paid-in Capital in Excess of Par = 1000000*20%*(18-10) = 1600000
Stock dividend = 1000000*20%*18= 3600000
Edison's total stockholders' equity was unaffected because increase in Stock dividend leads to decrease in retained earnings by the same amount.
Answer is option D All of these answers are correct.
Hi!
<u>The correct answer would be D.</u>
A good financial decision is one in which you are aware of your financial situation and make a choice in accordance to what you need - a decision that <em>does not entail needless expenditure or extravagance. </em>
In Option D, you are making a decision keeping in view what you need, and what would be best for you -which is a financially sound decision.
In Option A, you don't exactly feel like you need the jacket, but are persuaded by a salesman whose job is to convince people that they would be better off with the jacket than without (even if it is not so).
In Option B, you are being influenced perhaps by envy, or a need to have it just for the sake of having it. Again, you may not necessarily need the jacket, but you spend money to buy it regardless.
In Option C, your decision making is influenced by an advertisement. The purpose of ads is to make people want to buy it, irrespective of their needs.
Hope this helps!
Answer:
The required rate of return of Portfolio is 8.83%
Explanation:
First we need to find the risk Premium of Existing Portfolio using the CAPM model.
Required rate of return = RF + ( Rm - RF ) x Beta
9.50% = 4.20% + ( Rm - RF ) x 1.05
9.50% - 4.20% = ( Rm - RF ) x 1.05
5.30% = (Rm - RF) x 1.05
(Rm - RF) = 5.30%/1.05
(Rm - Rf) = 5.05%
Second we need to find the New Portfolio Beta Using the Following step
Portfolio Beta = ( Existing Portfolio / Total Investment ) x Beta + ( New stock / Total Investment ) x Beta
Portfolio Beta = (10M / 15M) x 1.05 + (5M/15M) x 0.65 = 0.9167
Third Step we will use the CAPM model again to get Required Rate of Return of New Portfolio.
Required rate of return = RF + ( Rm - RF ) x Beta
Required rate of return = 4.20% + 5.05% x 0.9167
Required Rate of Return = 8.83%